Logical modes of attack in argumentation networks
Studia Logica (forthcoming)
| Abstract | This paper studies methodologically robust options for giving logical contents to nodes in abstract argumentation networks. It defines a variety of notions of attack in terms of the logical contents of the nodes in a network. General properties of logics are refined both in the object level and in the metalevel to suit the needs of the application. The network-based system improves upon some of the attempts in the literature to define attacks in terms of defeasible proofs, the so-called rule-based systems. We also provide a number of examples and consider a rigorous case study, which indicate that our system does not suffer from anomalies. We define consequence relations based on a notion of defeat, consider rationality postulates, and prove that one such consequence relation is consistent. | |||||||||
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Mario Gómez-Torrente (2003). Logical Consequence and Logical Expressions. Theoria 18 (2):131-144.
Mario Gómez-Torrente (2003). Logical Consequence and Logical Expressions. Theoria 18 (2):131-144.
John Corcoran (1969). Three Logical Theories. Philosophy of Science 36 (2):153-177.
Robert Barrett (1965). Quine, Synonymy and Logical Truth. Philosophy of Science 32 (3/4):361-367.
Carlos Iván Chesñevar & Guillermo Ricardo Simari (2007). Modelling Inference in Argumentation Through Labelled Deduction: Formalization and Logical Properties. Logica Universalis 1 (1).
Matthew W. McKeon (2010). The Concept of Logical Consequence: An Introduction to Philosophical Logic. Peter Lang Pub..
Martin W. A. Caminada & Dov M. Gabbay (forthcoming). A Logical Account of Formal Argumentation. Studia Logica.
Dov M. Gabbay (forthcoming). Modal Provability Foundations for Argumentation Networks. Studia Logica.
Dov M. Gabbay (forthcoming). Fibring Argumentation Frames. Studia Logica.
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